Free printable and online worksheets to help Grade 6 students review how to construct and interpret a frequency histogram.
Histograms provide a visual representation of the distribution of a dataset. A histogram is useful to describe the shape of the data distribution. It is important to think about the shape of a data distribution because depending on the shape, there are different ways to describe important features of the distribution, such as center, variability, skewness, modality, and the presence of outliers. A histogram may have a symmetric or approximately symmetric distribution or it may have a skewed distribution.
Steps to Create a Histogram
Interpreting Histograms Distributions
Shape of Distribution:
Symmetrical: The left and right sides are approximately mirror images.
Skewed Left (Negative Skew): The left tail is longer; most data points are on the right.
Skewed Right (Positive Skew): The right tail is longer; most data points are on the left.
Modality:
Unimodal: One peak.
Bimodal: Two peaks.
Multimodal: More than two peaks.
Spread and Range:
Indicates the variability of the data.
Wide spread suggests high variability; narrow spread suggests low variability.
Outliers:
Data points that fall far outside the range of most other points.
Can be identified as isolated bars at either end of the histogram.
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